DocumentCode
582827
Title
Determine measurement set for parameter estimation in biological systems modelling
Author
Yue, Hong ; Jia, Jianfang
Author_Institution
Dept. of Electron. & Electr. Eng., Univ. of Strathclyde, Glasgow, UK
fYear
2012
fDate
25-27 July 2012
Firstpage
7457
Lastpage
7462
Abstract
Parameter estimation is challenging for biological systems modelling since the model is normally of high dimension, the measurement data are sparse and noisy, and the cost of experiments is high. Accurate recovery of parameters depend on the quantity and quality of measurement data. It is therefore important to know what measurements to be taken, when and how through optimal experimental design (OED). In this paper we present a method to determine the most informative measurement set for parameter estimation of dynamic systems, in particular biochemical reaction systems, such that the unknown parameters can be inferred with the best possible statistical quality using the data collected from the designed experiments. System analysis using matrix theory is introduced to examine the number of necessary measurement variables. The priority of each measurement variable is determined by optimal experimental design based on Fisher information matrix (FIM). The applicability and advantages of the proposed method are illustrated through an example of a signal pathway model.
Keywords
biology; design of experiments; matrix algebra; parameter estimation; FIM; Fisher information matrix; OED; biochemical reaction systems; biological systems modelling; determine measurement set; informative measurement set; matrix theory; optimal experimental design; parameter estimation; signal pathway model; statistical quality; Biological system modeling; Biological systems; Estimation; Mathematical model; Parameter estimation; Vectors; Biological Systems; Measurement Set Selection; Optimal Experimental Design; Parameter Estimation;
fLanguage
English
Publisher
ieee
Conference_Titel
Control Conference (CCC), 2012 31st Chinese
Conference_Location
Hefei
ISSN
1934-1768
Print_ISBN
978-1-4673-2581-3
Type
conf
Filename
6391261
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